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Philosophia Mathematica最新文献

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Paola Cantù, Brice Halimi, Gerhard Heinzmann, Frédéric Patras, eds. Objectivity in mathematics/L’objectivité en mathématiques = =地理= =根据美国人口普查,这个县的土地面积为。数学中的客观性/数学中的客观性
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-02-28 DOI: 10.1093/philmat/nkad002
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引用次数: 0
Francesca Boccuni and Andrea Sereni, eds. Origins and Varieties of Logicism: On the Logico-Philosophical Foundations of Mathematics 博库尼、塞雷尼主编:《逻辑学的起源与变化:论数学的逻辑哲学基础》
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-02-25 DOI: 10.1093/philmat/nkad001
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引用次数: 0
Refocusing Frege’s Other Puzzle: A Response to Snyder, Samuels, and Shapiro 重新聚焦弗雷格的另一个困惑:对斯奈德、塞缪尔和夏皮罗的回应
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-02-20 DOI: 10.1093/philmat/nkad005
Thomas Hofweber
In their recent article ‘Resolving Frege’s other Puzzle’ Eric Snyder, Richard Samuels, and Stewart Shapiro defend a semantic type-shifting solution to Frege’s other Puzzle and criticize my own cognitive type-shifting solution. In this article I respond to their criticism and in turn point to several problems with their preferred solution. In particular, I argue that they conflate semantic function and semantic value, and that their proposal is neither based on general semantic type-shifting principles nor adequate to the data.
Eric Snyder、Richard Samuels和Stewart Shapiro在他们最近的文章《解决Frege的另一个谜题》中为Frege的其他谜题的语义类型转换解决方案辩护,并批评了我自己的认知类型转换解决方法。在这篇文章中,我回应了他们的批评,并指出了他们首选解决方案的几个问题。特别是,我认为他们将语义功能和语义价值混为一谈,他们的建议既不基于一般的语义类型转换原则,也不适合数据。
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引用次数: 0
Sharon Berry.  A Logical Foundation for Potentialist Set Theory 莎朗·贝瑞。潜能集合论的逻辑基础
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-02-20 DOI: 10.1093/philmat/nkad004
Chris Scambler
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引用次数: 0
Matthew Handelman.The Mathematical Imagination: On the Origins and Promise of Critical Theory 马太福音Handelman。数学想象:论批判理论的起源和前景
1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-01-05 DOI: 10.1093/philmat/nkac033
Mirna Džamonja
Journal Article Matthew Handelman.The Mathematical Imagination: On the Origins and Promise of Critical Theory Get access Matthew Handelman.*The Mathematical Imagination: On the Origins and Promise of Critical Theory. Philosophy & Theory; 11. New York: Fordham University Press, 2019. Pp. 256. ISBN: 978-0-823283835. DOI: https://research.library.fordham.edu/philos/11. Mirna Džamonja Mirna Džamonja Institut de Recherche en Informatique Fondamentale (CNRS and Université de Paris Cité), 75205 Paris Cedex 13, France E-mail: mdzamonja@irif.fr https://orcid.org/0000-0002-6771-3975 Search for other works by this author on: Oxford Academic Google Scholar Philosophia Mathematica, Volume 31, Issue 2, June 2023, Pages 283–285, https://doi.org/10.1093/philmat/nkac033 Published: 05 January 2023
期刊文章马修·汉德尔曼。数学想象:论批判理论的起源和前景数学想象:论批判理论的起源和前景。哲学与理论;11. 纽约:福特汉姆大学出版社,2019。256页。ISBN: 978-0-823283835。DOI: https://research.library.fordham.edu/philos/11。Mirna Džamonja Mirna Džamonja信息基础研究所(CNRS和巴黎城市大学),75205 Paris Cedex 13, France E-mail: mdzamonja@irif.fr https://orcid.org/0000-0002-6771-3975搜索作者的其他作品:牛津学术谷歌学者数学哲学,第31卷,第2期,2023年6月,283-285页,https://doi.org/10.1093/philmat/nkac033出版日期:2023年1月5日
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引用次数: 0
Justin Clarke-Doane.  Mathematics and Metaphilosophy 贾斯汀Clarke-Doane。数学与哲学
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2022-09-06 DOI: 10.1093/philmat/nkac021
S. Pollard
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引用次数: 0
Mirja HartimoHusserl and Mathematics Mirja HartimoHussell与数学
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2022-09-05 DOI: 10.1093/philmat/nkac020
Jairo José da Silva
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引用次数: 0
Penelope Rush.Ontology and the Foundations of Mathematics: Talking Past Each Other. 佩内洛普·拉什。本体论与数学的基础:各执一词。
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2022-08-13 DOI: 10.1093/philmat/nkac018
G. Hellman
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引用次数: 0
The Role of Imagination and Anticipation in the Acceptance of Computability Proofs: A Challenge to the Standard Account of Rigor 想象和预期在可计算性证明的接受中的作用:对标准严谨性描述的挑战
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2022-07-30 DOI: 10.1093/philmat/nkac015
Keith Weber
In a 2022 paper, Hamami claimed that the orthodox view in mathematics is that a proof is rigorous if it can be translated into a derivation. Hamami then developed a descriptive account that explains how mathematicians check proofs for rigor in this sense and how they develop the capacity to do so. By exploring introductory texts in computability theory, we demonstrate that Hamami’s descriptive account does not accord with actual mathematical practice with respect to computability theory. We argue instead for an alternative account in which imagination, anticipation, and interpretations of natural language play roles in establishing mathematical rigor.
在2022年的一篇论文中,哈马米声称,数学中的正统观点是,如果一个证明可以转化为推导,那么它就是严格的。然后,哈马米发展了一个描述性的描述,解释了数学家如何在这种意义上检查证明的严谨性,以及他们如何发展这样做的能力。通过对可计算理论的介绍性文本的探索,我们证明了哈马米的描述并不符合可计算理论的实际数学实践。相反,我们主张另一种解释,即想象、预期和对自然语言的解释在建立数学严谨性方面发挥作用。
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引用次数: 1
Thomas Macaulay Ferguson and Graham Priest, eds. Robert Meyer and Relevant Arithmetic 托马斯·麦考利·弗格森和格雷厄姆·普里斯特主编。罗伯特·迈耶和相关算术
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2022-07-15 DOI: 10.1093/philmat/nkac017
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引用次数: 0
期刊
Philosophia Mathematica
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